Abstract | ||
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We incorporate the realistic scenario of spontaneous user adoption into influence propagation (also refer to as self-activation) and propose the self-activation independent cascade (SAIC) model: nodes may be self activated besides being selected as seeds, and influence propagates from both selected seeds and self activated nodes. Self activation occurs in many real world situations; for example, people naturally share product recommendations with their friends, even without marketing intervention. Under the SAIC model, we study three influence maximization problems: (a) boosted influence maximization (BIM) aims to maximize the total influence spread from both self-activated nodes and k selected seeds; (b) preemptive influence maximization (PIM) aims to find k nodes that, if self-activated, can reach the most number of nodes before other self-activated nodes; and (c) boosted preemptive influence maximization (BPIM) aims to select k seed that are guaranteed to be activated and can reach the most number of nodes before other self-activated nodes. We propose scalable algorithms for all three problems and prove that they achieve $1-1/e-\varepsilon$ approximation for BIM and BPIM and $1-\varepsilon$ for PIM, for any $\varepsilon > 0$. Through extensive tests on real-world graphs, we demonstrate that our algorithms outperform the baseline algorithms significantly for the PIM problem in solution quality, and also outperform the baselines for BIM and BPIM when self-activation behaviors are nonuniform across nodes.
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Year | DOI | Venue |
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2020 | 10.1145/3336191.3371791 | WSDM '20: The Thirteenth ACM International Conference on Web Search and Data Mining
Houston
TX
USA
February, 2020 |
Keywords | Field | DocType |
preemptive influence maximization, reverse influence sampling | Information retrieval,Computer science,Maximization | Conference |
ISBN | Citations | PageRank |
978-1-4503-6822-3 | 1 | 0.35 |
References | Authors | |
18 | 4 |
Name | Order | Citations | PageRank |
---|---|---|---|
Lichao Sun | 1 | 94 | 14.15 |
Albert Chen | 2 | 85 | 12.66 |
Philip S. Yu | 3 | 30670 | 3474.16 |
Wei Chen | 4 | 3416 | 170.71 |